Algorithms for zeros of two accretive operators for solving convex minimization problems and its application to image restoration problems

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Author listKitkuan D., Kumam P., Padcharoen A., Kumam W., Thounthong P.

PublisherWiley

Publication year2019

JournalExpert Systems: The Journal of Knowledge Engineering (0266-4720)

Volume number354

Start page471

End page495

Number of pages25

ISSN0266-4720

eISSN1468-0394

URLhttps://www.scopus.com/inward/record.uri?eid=2-s2.0-85075197160&doi=10.1111%2fexsy.12489&partnerID=40&md5=79a10029bb61eb0225abc8f34d305ba5

LanguagesEnglish-Great Britain (EN-GB)


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Abstract

A novel optimal proportional integral derivative (PID) autotuning controller design based on a new algorithm approach, the “swarm learning process” (SLP) algorithm, is proposed. It improves the convergence and performance of the autotuning PID parameter by applying the swarm and learning algorithm concepts. Its convergence is verified by two methods, global convergence and characteristic convergence. In the case of global convergence, the convergence rule of a random search algorithm is employed to judge, and Markov chain modelling is used to analyse. The superiority of the proposed method, in terms of characteristic convergence and performance, is verified through the simulation based on the automatic voltage regulator and direct current motor control system. Verification is performed by comparing the results of the proposed model with those of other algorithms, that is, the ant colony optimization with a new constrained Nelder–Mead algorithm, the genetic algorithm (GA), the particle swarm optimization (PSO) algorithm, and a neural network (NN). According to the global convergence analysis, the proposed method satisfies the convergence rule of the random search algorithm. With respect to the characteristic convergence and performance, the proposed method provides a better response than the GA, the PSO, and the NN for both control systems. © 2019 John Wiley & Sons, Ltd.


Keywords

Control SystemLearning algorithmParticle swarmPID controller


Last updated on 2023-04-10 at 07:37